Posted by **libr** at Dec. 29, 2015

English | ISBN: 0199574871 , 0191576751 | edition 2010 | PDF | 320 pages | 3,8 mb

Posted by **interes** at July 31, 2013

English | ISBN: 0199574871 , 0191576751 | edition 2010 | PDF | 320 pages | 3,8 mb

Lectures on Light: Nonlinear and Quantum Optics using the Density Matrix attempts to bridge in one step the enormous gap between introductory quantum mechanics and the research front of modern optics and scientific fields that make use of light.

Posted by **interes** at Dec. 16, 2016

English | 2017 | ISBN: 1138940100, 1138940097 | 148 pages | PDF | 4,6 MB

Posted by **thingska** at March 27, 2017

English | 1993 | ISBN: 0521435935 | 172 Pages | PDF | 4.93 MB

Posted by **AvaxGenius** at March 25, 2017

English | EPUB | 2015 | 459 Pages | ISBN : 9462391173 | 8.36 MB

The first volume (General Theory) differs from most textbooks as it emphasizes the mathematical structure and mathematical rigor, while being adapted to the teaching the first semester of an advanced course in Quantum Mechanics (the content of the book are the lectures of courses actually delivered.).

Posted by **naag** at March 21, 2017

2009 | ISBN-10: 089871687X | 450 pages | PDF | 2 MB

Posted by **Jeembo** at March 20, 2017

English | 2008 | ISBN: 3540418342 | 130 Pages | DJVU | 5.9 MB

A well written, readable and easily accessible introduction to "Choquet theory", which treats the representation of elements of a compact convex set as integral averages over extreme points of the set.

Posted by **Jeembo** at March 18, 2017

English | 2003 | ISBN: 0521525489 | 238 Pages | PDF | 2.4 MB

This introduction to the main ideas of algebraic and geometric invariant theory assumes only a minimal background in algebraic geometry, algebra and representation theory.

Posted by **AlenMiler** at March 16, 2017

English | 31 Mar. 2017 | ASIN: B06WGZ7W26 | 393 Pages | AZW3 | 4.89 MB

Posted by **Jeembo** at March 15, 2017

English | 2006 | ISBN: 303719023X | 108 Pages | DJVU | 3.0 MB

Algebraic topology is the study of the global properties of spaces by means of algebra. It is an important branch of modern mathematics with a wide degree of applicability to other fields, including geometric topology, differential geometry, functional analysis, differential equations, algebraic geometry, number theory, and theoretical physics.